1) Any Source and Group Send
广源群发
2) groupoid
广群
1.
L-fuzzy groupoid and L-fuzzy BCK(BCI)-algebra;
L-fuzzy广群与L-fuzzy BCK(BCI)-代数
2.
The dual situation where the weak Hopf algebra is the dual of a finite groupoid algebra is discussed.
对其对偶的情形进行了一定的研究,弱Hopf代数是有限广群代数的对偶。
3) Guangxi crowd
广西人群
1.
Objective To study sub-health actuality of Guangxi crowd and to provide evidence for intervention measures.
目的研究广西人群亚健康的现状为采取干预措施提供依据。
4) augmentation quotient group
增广商群
1.
We consider Theorem 1 to be highly significant and apply it to obtaining the rank of a certain augmentation quotient group by proposing Theorem 3 and giving its complete proof.
应用具有Np-序列有限p-群的特殊性质和重量函数,基本序列等概念以及已有的一些结果,分别研究了类为1的pk(k 2)阶A bel基本p-群和类为2的p4阶基本p-群之增广商群Qn(G)的结构,得到了当n足够大时Qn(G)作为A bel基本p-群的秩。
2.
Let G be a finite group,ZG its integral group ring and△~n(G)the nth power of the augmentation ideal△(G),denote Q_n(G)=△~n(G)/△~(n+1)(G)the augmentation quotient groups of G.
记ZG为有限群G的整群环,△~n(G)为增广理想△(G)的n次幂,Q_n(G)=△~n(G)/△~(n+1)(G)为G的增广商群。
3.
Let G be a finite group, ZG its integral group ring and Δ~n(G) the nth power of the augmentation ideal Δ(G), denote Q_n(G)=Δ~n(G)/Δ~ n+1 (G) the augmentation quotient groups of G.
对任意有限群G的整群环ZG,设Δn(G)是ZG的n次增广理想,记Qn(G)=Δn(G)/Δn+1(G)为G的增广商群。
5) rotation groupoids
轮广群
6) inside-outside groupoid
里外广群
1.
A further discussion on rotation groupoid is made and the concepts of inside-outside groupoids and symmetry groupoid are introduced.
为适应(2,0)型代数研究的需要,引进了里外广群,对称广群等概念,初步研究了它们之间的关系,获得了一些有益的结果,并进而证明了在BCI代数中,轮律等价于结合律。
补充资料：广源洲
五代南汉置，后属交趾．今越南高平省广渊．
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条